-
Pierre René,
Viscount Deligne (French: [dəliɲ]; born 3
October 1944) is a
Belgian mathematician. He is best
known for work on the Weil conjectures, leading...
- In mathematics,
Deligne–Lusztig
theory is a way of
constructing linear representations of
finite groups of Lie type
using ℓ-adic
cohomology with compact...
- In
algebraic geometry, a
Deligne–Mumford
stack is a
stack F such that the
diagonal morphism F → F × F {\displaystyle F\to F\times F} is representable...
- the so-called Weil–
Deligne representations of WK. Let K be a
local field. Let E be a
field of
characteristic zero. A Weil–
Deligne representation over...
- In mathematics,
Deligne cohomology sometimes called Deligne-Beilinson
cohomology is the
hypercohomology of the
Deligne complex of a
complex manifold. It...
-
model of
certain 1-gerbes with connection, or
equivalently of a 2-class in
Deligne cohomology. U ( 1 ) {\displaystyle U(1)} -prin****l
bundles over a space...
- In
algebraic geometry, the Fourier–
Deligne transform, or ℓ-adic
Fourier transform, or
geometric Fourier transform, is an
operation on
objects of the derived...
-
representations of the Weil–
Deligne group of K. The Weil–
Deligne group often shows up
through its representations. In such cases, the Weil–
Deligne group is sometimes...
- Jean-Louis
Verdier (co-founder of the
derived category theory), and
Pierre Deligne.
Collaborators on the SGA
projects also
included Michael Artin (étale cohomology)...
- moduli", arXiv:1008.2547 [math.NT] L-funktionen und die
Vermutingen von
Deligne und
Beilinson (L-functions and the
conjectures of
Deligne and Beilsnson)...